In manual PID tuning, what effect does increasing the integral gain (Ki) generally have on the system's response?
Think about how integral action accumulates error over time.
Increasing Ki helps eliminate steady-state error by accumulating past errors, but too much can cause oscillations or instability.
Given a Simulink PID Controller block with parameters: Kp=2, Ki=1, Kd=0.5, what is the expected effect on the system output if Kp is doubled to 4 while keeping Ki and Kd constant?
Kp = 2 Ki = 1 Kd = 0.5 # After doubling Kp Kp_new = 4 # What happens to the system response?
Consider how proportional gain affects speed and overshoot.
Increasing Kp increases the system's responsiveness and can cause more overshoot due to higher control effort.
You performed manual PID tuning on a system and recorded the step response data as time (seconds) and output values. Which option correctly describes the steady-state value from the data below?
time = [0, 1, 2, 3, 4, 5] output = [0, 0.7, 0.9, 0.98, 1.01, 1.0]
Look at the output values as time increases.
The output stabilizes near 1.0 after 4 seconds, showing the system reaches the desired setpoint.
Below is a step response plot from a manually tuned PID controller. Which feature indicates the presence of overshoot?

Overshoot means the output goes beyond the desired value temporarily.
Overshoot is seen when the output exceeds the setpoint before settling back.
You manually tuned a PID controller in Simulink but the system output oscillates wildly and never settles. Which parameter setting is most likely causing this behavior?
Think about what causes oscillations in control systems.
Too high Kp causes aggressive control action leading to oscillations and instability.
